Each of the following functions has at most one critical point. Graph a few level curves and a few gradiants and, on this basis alone, decide whether the critical point is a local maximum (MA), a local minimum (MI), or a saddle point (S). Enter the appropriate abbreviation for each question, or N if there is no critical point. 1. f(x, y) =e-3x²-4y² Type of critical point: 2. f(x, y) e³x²-4y² = Type of critical point: 3. f(x, y) = 3x² + 4y² + 4 Type of critical point:

Q: b)f(x) = Vx²

A:

Q: Find the x-coordinates of all critical points of the given function. Determine whether each critical…

A: Relative minimum and maximum can be found by  f'(x)=0 f(x)=3x²-2x+6

Q: Suppose f has a continuous derivative whose values are given in the following table. 7 8 9 10 11 12…

A: Where derivative changes it's sign than at this point curve give maxima or minima. a) critical…

Q: 2. Find the critical points and determine whether they are a maximum, minimum or neither. y = a° –…

A: In the question we have to find the critical point also max. and min. points.

Q: 1. Find the local maximum and minimum values and saddle point(s) of the function. If you have…

A:

Q: Decide if x=7 is a critical number for f(x)=(x−7)^7. If so, state whether the point is a relative…

A: Given a function f(x)=(x-7)7 and its critical number at x=7. We need to check whether x=7 is a…

Q: For the following function, a) give the coordinates of any critical points and classify each point…

A: Function is given. We have to calculate relative maximum and minimum Inflection point Concave upward…

Q: In this problem we consider a patient being given a drug through infusion, for example through the…

A:

Q: Find the critical points of the following function. Use the Second Derivative Test to determine (if…

A: The solution is given by